Evolution of Fuzzy Controllers and Applications文獻(xiàn)翻譯

Evolution of Fuzzy Controllers and Applications文獻(xiàn)翻譯

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1、中國(guó)石油大學(xué)(北京)本科畢業(yè)設(shè)計(jì)第20頁(yè)文獻(xiàn)翻譯原文EvolutionofFuzzyControllersandApplicationsD.K.PratiharandN.B.Hui:EvolutionofFuzzyControllersandApplications,StudiesinComputationalIntelligence(SCI)66,47–69(2007)SummaryThepresentchapterdealswiththeissuesrelatedtotheevolutionofoptimalfuzzylogicc

2、ontrollers(FLC)bypropertuningofitsknowledgebase(KB),usingdifferenttools,suchasleast-squaretechniques,geneticalgorithms,backpropagation(steepestdescent)algorithm,ant-colonyoptimization,reinforcementlearning,Tabusearch,Taguchimethodandsimulatedannealing.Theselectionofapar

3、ticulartoolfortheevolutionoftheFLC,generallydependsontheapplication.Someoftheapplicationshavealsobeenincludedinthischapter.Keywords:Fuzzylogiccontroller,Evolution,Least-squaretechnique,Genetic-fuzzysystem,Neural-fuzzysystem,Ant-colonyoptimization,Reinforcementlearning,T

4、abusearch,Taguchimethod,Simulatedannealing1IntroductionReal-worldproblemsaregenerallyassociatedwithdifferenttypesofuncertainties.Inthepast,considerableefforthasbeenmadetomodeltheseuncertainties.Priorto1965,itwasconsideredthatprobabilitytheoryworkingbasedonAristoteliantw

5、o-valuedlogicwasthesoleagentavailabletodealwithuncertainties.Thisparticularlogicusestheconceptoftheclassicalcrispset.Thatisasetwithafixedboundary.Prof.Zadehdevelopedtheconceptoffuzzysets,intheyear1965[1].Thosearethesetshavingthevagueboundaries.Hearguedthatprobabilitythe

6、orycanhandleonlyoneoutofseveraldifferenttypesofpossibleuncertainties.Thus,thereareuncertainties,whichcannotbedealtwithbyusingtheprobabilitytheory.Takinganexample,inwhichMr.XrequestsMr.Y,tobringsomeredapplesforhimfromthemarket.Therearetwouncertaintiesatleast,whichrelatet

7、othefollowing:(i)theavailabilityoftheapples,and(ii)aguaranteethattheappleisred.Dependingontheseason,thereisaprobabilityofobtainingthe中國(guó)石油大學(xué)(北京)本科畢業(yè)設(shè)計(jì)第20頁(yè)apples,whichvariesbetween0and1.But,thecolour–redcannotbedefinedbytheclassicalset.Itisnotbetweenred(1)andnot-red(0).In

8、thefuzzyset,thecolour–redcanbedefinedasfollows(Fig.3.1)usingtheconceptofmembershipofanelementtoaclass.Thatisth

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